Alexander, J.C., Hunt, B.R., Kan, I., Yorke, J.A.: Intermingled basins for the triangle map. Ergodic Theory Dynam. Systems 16 (4), 651-662 (1996)
Alexander, J.C., Kan, I., Yorke, J.A., Zhiping You: Riddled basins. Intern. J. Bifurcation Chaos 2, 795–813 (1992)
Ashwin, P., Buescu, J., Stewart, I.: From attractor to chaotic saddle: a tale of transverse instability. Nonlinearity 9 (3), 703–737 (1996)
Avila, A., Moreira, C.G.: Statistical properties of unimodal maps: smooth families with negative Schwarzian derivative. Astérisque 286, 81–118 (2003)
Benedicks, M., Carleson, L.: The dynamics of the Hénon map. Ann. Math. 133, 73–169 (1991)
Costantino, R.F., Desharnais, R.A.: Population Dynamics and the Tribolium model : Genetics and Demography. Monographs on theoretical and applied genetics, vol. 13, Springer, Berlin, 1991
de Feo, O., Ferriere, R.: Bifurcation analysis of population invasion: On–off intermittency and basin riddling. Int. J. Bifurcation Chaos 10, 443–452 (2000)
de Melo, W., van Strien, S.: One-Dimensional Dynamics. Springer Verlag, 1993
Diekmann, O., Mylius, S.D., ten Donkelaar, J.R.: Saumon á la Kaitala et Getz, sauce hollandaise. Evol. Ecol. Res. 1, 261–275 (1999)
Doebeli, M.: Invasion of rare mutants does not imply their evolutionary success: a counterexample from metapopulation theory. J. Evolutionary Biol. 11, 389–401 (1998)
Franke, J.E., Yakubu, A.A.: Mutual exclusion versus coexistence of discrete competitive systems. J. Math. Biology 30, 161–168 (1992)
Hassel, M.P.: Density dependence in single species populations. J. Anim. Ecology 44, 283–296 (1974)
Hofbauer, F.: Hausdorff and Conformal Measures for Expanding Piecewise Monotonic Maps of the Interval. Studia Math. 103 (2), 191–206 (1992)
Hofbauer, F.: Hausdorff dimension and pressure for piecewise monotonic maps of the interval. J. London Math. Soc. 47, 142–156 (1993)
Hofbauer, F., Raith, P.: The Hausdorff Dimension of an Ergodic Invariant Measure for a Piecewise Monotonic Map of the Interval. Canad. Math. Bull. 35, 84–98 (1992)
Huisman, J., Weissing, F.J.: Fundamental unpredictability of multispecies competition. Am. Nat. 157, 488–494 (2001)
Kan, I.: Open sets of diffeomorphisms having two attractors each with an everywhere dense basin. Bull. Am. Math. Soc. 31 (1), 68–74 (1994)
Keller, G.: Generalized bounded variation and applications to piecewise monotonictransformations. Z. Wahrsch. Verw. Geb. 69, 461–478 (1985)
May, R.M., Oster, G.F.: Bifurcations and dynamic complexity in simple ecological models. Am. Naturalist 110, 573–599 (1976)
Moran, P.A.P.: Some remarks on animal population dynamics. Biometrics 6, 250–258 (1950)
Mylius, S.D., Diekmann, O.: The Resident Strikes Back: Invader-Induced Switching of Resident Attractor. J. theor. Biol. 211, 297–311 (2001)
Neubert, M.G.: A simple population model with qualitatively uncertain dynamics. J. theor. Biology 189, 399–411 (1997)
Nowicki, T.: A positive Liapunov exponent for the critical value of an S-unimodal map- ping implies uniform hyperbolicity. Ergodic Theory Dynam. Systems 8, 425–435 (1988)
Nowicki, T., Sands, D.: Non-uniform hyperbolicity and universal bounds for S-unimodal maps. Invent. Math. 132, 633–680 (1998)
Park, T.: Experimental studies of interspecies competition. ii. Temperature, humidity, and competition in two species of Tribolium. Physiol. Zool. 27, 177–238 (1954)
Rychlik, M.: Bounded variation and invariant measures. Studia Math. 76, 69–80 (1983)
Steinberger, T.: Local dimension of ergodic measures for two dimensional Lorenz transformations. Ergodic Theory Dynam. Systems 20, 911–923 (2000)
Thunberg, H.: Periodicity versus chaos in one–dimensional dynamics. SIAM Rev. 43, 3–30 (2001)
van Strien, S.: Transitive maps which are not ergodic with respect to Lebesgue measure. Ergodic Theory Dynam. Systems 16, 833–848 (1996)
Walters, P.: An Introduction to Ergodic Theory. Volume 79 of Graduate Texts in Mathematics. Springer, New York, 1982